V. Kniahina

most citedFinite groups with

P

-subnormal primary cyclic subgroups

2 citations · 4 across the 3 of their papers we have counts for

collaborators

3 papers

math.GR2011★ 2 cited

Finite groups with $P$ -subnormal primary cyclic subgroups

V. N. Kniahina, V. S. Monakhov

A subgroup $H$ of a group $G$ is called $P$ -subnormal in $G$ whenever either $H = G$ or there is a chain of subgroups $H = H_{0} \subset H_{1} \subset ... \subset H_{n} = G$ such that $|…

math.GR2011★ 1 cited

Finite groups with $P$ -subnormal 2-maximal subgroups

V. N. Kniahina, V. S. Monakhov

A subgroup $H$ of a group $G$ is called $P$ -{\sl subnormal} in $G$ if either $H = G$ or there is a chain of subgroups $H = H_{0} \subset H_{1} \subset ... \subset H_{n} = G$ such that $|H_i:H…

math.GR2011★ 1 cited

Finite Groups with Hall Schmidt Subgroups

V. N. Kniahina, V. S. Monakhov

A Schmidt group is a non-nilpotent group whose every proper subgroup is nilpotent. We study the properties of a non-nilpotent group G in which every Schmidt subgroup is a Hall subg…

Finite groups with P-subnormal primary cyclic subgroups

Finite groups with P-subnormal 2-maximal subgroups

Finite Groups with Hall Schmidt Subgroups

Finite groups with $P$ -subnormal primary cyclic subgroups

Finite groups with $P$ -subnormal 2-maximal subgroups